Applied Mathematics, Sem II for all Diploma of MSBTE K Scheme Syllabus
This blog on “Applied Mathematics” (MSBTE Code: 312301) will provide all the required study materials, including the syllabus, sample MSBTE question papers, MSBTE paper solutions, and unit-by-unit questions and answers with marks in accordance with the MSBTE’s “K” scheme. If you are looking for study material that will help you score good marks in “Applied Mathematics,” then this is the perfect blog for you, and your search will end here.
As you all know, the curriculum for MSBTE’s K scheme makes passing simple. According to the K Scheme Curriculum of MSBTE, the minimum passing score is 40 out of 100. The K Scheme Curriculum at MSBTE uses a 30-70 mark assessment for a total of 100 marks, where the theory assessment is based on formative (FA-TH) and summative (SA-TH) evaluations. FA-TH represents the average of two class tests of 30 marks each conducted during the semester at the institute. SA-TH represents the theory paper with 70 marks conducted by MSBTE at the end of the semester. For example, suppose a student scores 29 out of 30 in formative (FA-TH) and 12 out of 70 in summative (SA-TH), then their total score is 41 out of 100. That means even if students score only 12 marks if summative (SA-TH) of 70 marks, will be considered pass as score in formative (FA-TH) is 29 out of 30. So it is a good opportunity for students who has fear of mathematics
An Applied Mathematics course is for semester II in all branches, covering integration, definite integration, differential equations, numerical methods, and probability distribution, and equips engineering students with essential problem-solving tools. It enables them to model and analyze complex systems, make informed decisions, and address real-world engineering challenges effectively.
Applied Mathematics Sem II as per MSBTE K scheme Syllabus Download
Click below to download detailed syllabus of Applied Mathematics Sem II as per MSBTE K scheme
Unit wise MSBTE board asked important questions
Unit – I Indefinite Integration (Marks – 20)
1.1 Simple Integration: Rules of integration and integration of standard functions
1.2 Integration by substitution.
1.3 Integration by parts.
1.4 Integration by partial fractions (only linear non repeated factors at denominator of proper fraction).
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Unit – II Definite Integration (Marks – 12)
2.1 Definite Integration: Definition rules of definite integration with simple examples.
2.2 Properties of definite integral (without proof) and simple examples.
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Unit – III Differential Equation (Marks – 12)
3.1 Concept of Differential Equation.
3.2 Order, degree and formation of Differential equations
3.3 Methods of solving differential equations: Variable separable form, Exact Differential Equation, Linear Differential Equation.
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Unit – IV Numerical Methods (Marks – 14)
4.1 Solution of algebraic equations: Bisection method, Regula falsi method and Newton –Raphson method.
4.2 Solution of simultaneous equations containing three Unknowns by iterative methods: Gauss Seidal and Jacobi’s method.
4.3 Bakhshali iterative method for finding approximate square root. (IKS)
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Unit – V Probability Distribution (Marks – 12)
5.1 Binomial distribution.
5.2 Poisson’s distribution.
5.3 Normal distribution.
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